give answer in three steps and give explanation at the end of each steps and give final answer at the endAur stp the toon nn comer meer. The stds or mre ter eo clot) PES —— te yout rer hn ne frm of an or mr ac mac (=2)0-2 | a
Question:
give answer in three steps and give explanation at the end of each steps and give final answer at the end
Aur stp the toon nn comer meer.
The stds or mre ter eo clot)
PES ——
te yout rer hn ne frm of an or mr ac mac
(=2)0-2 |
a
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Asked by: Test User 100162
Created at: 2025-05-20 10:06:24
Asked by: Test User 100162
Created at: 2025-05-20 10:06:24
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Let's solve the problem in three steps:
---
### **Step 1: Identify the units to convert**
You start with **32 μg/dL** (micrograms per deciliter) and you need to convert it to **? g/mL** (grams per milliliter).
**Explanation:**
- μg (microgram) needs to be converted to g (gram).
- dL (deciliter) needs to be converted to mL (milliliter).
---
### **Step 2: Write the necessary conversion factors**
- **μg to g:** \( 1\, \text{g} = 1,000,000\, \mu\text{g} \) or \( 1\, \mu\text{g} = 1 \times 10^{-6}\, \text{g} \)
- **dL to mL:** \( 1\, \text{dL} = 100\, \text{mL} \)
So, the conversion fractions are:
- \( \frac{1\, \text{g}}{1,000,000\, \mu\text{g}} \) (to convert μg to g)
- \( \frac{1\, \text{dL}}{100\, \text{mL}} \) or its reciprocal \( \frac{100\, \text{mL}}{1\, \text{dL}} \) (to convert dL to mL)
**Explanation:**
We use these fractions to cancel the unwanted units and introduce the desired units.
---
### **Step 3: Set up the equation with conversion factors**
\[
32\, \frac{\mu\text{g}}{\text{dL}} \times \frac{1\, \text{g}}{1,000,000\, \mu\text{g}} \times \frac{1\, \text{dL}}{100\, \text{mL}} = ?\, \frac{\text{g}}{\text{mL}}
\]
**Explanation:**
- The first fraction converts μg to g.
- The second fraction converts dL to mL (by putting dL in the numerator and mL in the denominator, matching the desired final units).
---
## **Final Answer**
The missing part of the equation is:
\[
\boxed{\frac{1\, \text{g}}{1,000,000\, \mu\text{g}} \times \frac{1\, \text{dL}}{100\, \text{mL}}}
\]
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